I Kerr Metric Bibliography: Resources for Timelike Geodesics

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The discussion focuses on seeking resources for understanding timelike geodesics in the Kerr metric. A user mentions finding "The Mathematical Theory of Black Holes" by S. Chandrasekhar too complex and requests recommendations for more accessible materials. Another participant suggests a collection of articles on Kerr geometry, highlighting its usefulness for calculations and reference. They also recommend a specific book available on Amazon that may provide additional insights. The conversation emphasizes the need for clearer resources on this advanced topic in general relativity.
CanoJones
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Searching for some good bibliography about the Kerr metric, especially interested in timelike geodesics.
Hi all:
As stated in the summary I'm in need for bibliography about timelike geodesics in the Kerr metric.
I have tried using the "Mathematical Theory of Black Holes" by S. Chandrasekhar but I find it a bit to complex.
Is there any other good books or articles about this that you might know?
Thanks in advance!
 
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Funny you should ask this question because literally earlier today I was having a look around the library and picked out this one:

https://homepages.ecs.vuw.ac.nz/~visser/book4.shtml

It’s a collection of articles about different aspects of the Kerr geometry. I’ve only looked at chapters 1, 2 and 13 so far but I already feel more familiar with performing calculations in this geometry (and there’s fairly exhaustive reference material for each coordinate form of the metric which is nice to have on hand).
 
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Moderator's note: Spin-off from another thread due to topic change. In the second link referenced, there is a claim about a physical interpretation of frame field. Consider a family of observers whose worldlines fill a region of spacetime. Each of them carries a clock and a set of mutually orthogonal rulers. Each observer points in the (timelike) direction defined by its worldline's tangent at any given event along it. What about the rulers each of them carries ? My interpretation: each...

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